deletions | additions       diff --git a/begin_equation_P_rho_textit__.tex b/begin_equation_P_rho_textit__.tex  index bba1d4a..edfde29 100644  --- a/begin_equation_P_rho_textit__.tex  +++ b/begin_equation_P_rho_textit__.tex 
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P + \rho \textit{gh} + \frac {\rho\textit v^2}{2} = constant  \end{equation}  , where $P$ is fluidal pressure, $\rho$ is density of the liquid, $g$ is gravity, otherwise known as approximately $9.8 m/s^2$, $h$ is height, $\textit v$ is the velocity at which the fluid moves, and $constant$ is the constant, total energy that the system contains.  Bernoulli's Equation is derived from the fact that in fluids, there are three kinds of energy: fluidic ($P$), gravitational ($\rho \textit{gh}$), and kinetic ($\frac {\rho\textit v^2}{2}$) and that if we have a closed system, then it is safe to say that there will be no energy loss or gain, as in the Conservation of Energy. Additionally, since the energy will be constant throughout the system, we may establish two points within the system and set their respective equations equal to one another.